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This is the 1st MATLAB App in the Virtual Thermal/Fluid Lab series.
This MATLAB App allows you to:
1. Visualize a boundary layer
2. Study the growth of boundary layer thickness in response to free-stream velocity
3. Visualize streamlines and velocity profile
4. Learn how to solve boundary layer problem numerically with TDMA
5. Look at the GUI source code and see how it is created

plz give me code for this.
(X1')^(R+1)=(X2)^(R+1);(X2')^(R+1)=(X3)^(R+1);A(X2^(R+1))(I+1)+B(X2^(R+1))(I)+C(X2^(R+1))(I-1)=D;(X4')^(R+1)=(X5)^(R+1);E(X4^(R+1))(I+1)-F(X4^(R+1))(I)+G(X4^(R+1))(I-1)=0;where A=(2*lamda+eta/2*alpha_star*h+(X1^(R)(i)*h);B=2*h^2*alpha_star-4*lamda;C=(2*lamda-eta/2*alpha_star*h-((X1)^R)(i)*h);D=4*h^2*(X2^(2R+1))(I)-2*(X2^(2R))(I)*h^2-2*(lamda^2)*h^2+2*lamda*h^2*alpha_star;E=(2*lamda*h+pr*h*((X1)^R)(I)-h/2*eta*alpha_star*pr);F=4*(lamda+(h^2)*alpha_star*pr);G=(2-h*pr*((X1)^(R))(I));
boundary conditions are X2^(R+1)(0)=1;X2^(R+1)(@)=lamda;X4^(R+1)(0)=1;X4^(R+1)(@)=0;X1^(R+1)(0)=0;
where pr=0.72,h=0.01,lamda=0.1,alpha_star varies from 0 to 1.8@0.0001,eta will end when X2=lamda,X4=0;R is iteration and i is position
plz help me in this writing code

Click on the 'Open Code' button in the app, and you will see a script (boundaryLayerScript.m) that shows the algorithm behind and how A,B,C,D are constructed based on the x-momentum equation. This topic can be found in many textbooks, such as Computational Heat Transfer by Yogesh Jaluria (page 244, similar but not identical).